GNSS Geodetic Control Standards and Specifications Gregory A. Helmer, PLS
Transcription
GNSS Geodetic Control Standards and Specifications Gregory A. Helmer, PLS
GNSS Geodetic Control Standards and Specifications Joint Publication of: The California Land Surveyors Association | California Spatial Reference Center Presented by: Gregory A. Helmer, PLS GNSS Surveying Standards & Specifications GNSS Surveying Standards & Specifications Joint Tasks Force & Publication Authors § § § § § § § § § Gregory A. Helmer, Chairman Art Andrew Curtis Burfield Kimberley Holtz Rich Maher Armand Marois Michael McGee Keith Ream Joshua Tremba GNSS Surveying Standards & Specifications Key Reference Publications FGDC-STD-007.2-1998, Geospatial Positioning Accuracy Standards, Part 2: Standards for Geodetic Networks http://www.fgdc.gov/standards/projects/FGDC-standards-projects/accuracy/part2/chapter2 Caltrans 2013, Global Positioning System (GPS) Survey Specifications http://www.dot.ca.gov/hq/row/landsurveys/SurveysManual/06_Surveys.pdf Natural Resources Canda 2013, Guidelines for RTK/RTN GNSS Surveying in Canada ftp://ftp.nrcan.gc.ca/ess/sgb_pub/CS/Canada%20RTK_UserGuide_v1%201_EN.pdf Colorado DOT 2008, Survey Manual Chapter 3 GPS/GNSS Surveys http://www.coloradodot.info/business/manuals/survey/chapter-3/chapter3.pdf/at_download/file Conneticut Association of Land Surveyors 2008, Guidelines and Specifications for Global Navigation Satellite System Land Surveys in Connecticut http://ctsurveyors.org/wpcontent/uploads/2010/12/GNSS_20080626_online.pdf Royal Institute of Chartered Surveyors 2010, Guidelines for the use of GNSS in land surveying and mapping http://www.cnavgnss.com/uploads/Guidelines_for_the_use_of_GNSS_in_surveying_and_mapping.pdf Washington State Department of Natural Resources 2004, GPS Guide Book Standards and Guidelines for Land Surveying Using Global Positioning System Methods http://www.wsrn3.org/CONTENT/Reference/Reference_GPS-Guidebook-WADNR.pdf Accuracy Standards Positional Accuracy The volume space for positional accuracy is a simplified model representing horizontal and vertical confidence. It is centered on the adjusted point, scaled to 95% confidence, and bounded by upper and lower planes of vertical confidence of a given height component and the radius of the horizontal confidence. For most practical purposes, the semi-major axis of the error ellipse can be adopted as the horizontal radius of confidence. Since horizontal and vertical are correlated dimensions derived from the GNSS Cartesian coordinate frame, the cylindrical volume space is statistically conservative. Accuracy Standards Proposed Accuracy Classifications Classification 95% Confidence Region Meters 1-Millimeter ≤ 0.001 2-Millimeter ≤ 0.002 0.5 cm 1 cm 2 cm 5 cm 10 cm ≤ 0.005 ≤ 0.01 ≤ 0.02 ≤ 0.05 ≤ 0.1 2-Decimeter ≤ 0.2 5-Decimeter ≤ 0.5 1-Meter ≤1 2-Meter ≤2 5-Meter ≤5 Notes Feet Outside the scope of these specifications. ≤ 0.016 ≤ 0.033 ≤ 0.066 ≤ 0.164 ≤ 0.328 Horizontal and vertical accuracy classifications included in these standards and specifications. Outside the scope of these specifications. Network versus Local Accuracy Network Accuracy is intended to measure the relationship between the control point in question, and the datum. Local Accuracy measures the positional accuracy relative to other points within the same network. § § § § Constrained Network Adjustment Weighted Constraints Adopt Major Axis of 95% Ellipse 95% Confidence Error Bar (Augment for geoid model if applicable) § The difference between the relative ellipse versus position ellipse is typically insignificant. Therefore: Network Accuracy Testing Procedures Independent testing from a source of higher accuracy is the preferred test for all forms of geospatial data 1. All observation errors must have been reduced to only random and normal uncertainties. Any systematic errors, blunders, or misclosures outside of a normal distribution, invalidate the statistical premise of least squares, and therefore must be eliminated. 2. The observations must have sufficient redundancy to trap outliers and distribute random errors. Care must be taken to insure that observations are truly independent in their redundancy, not merely in quantity. 3. A valid weighting strategy must be developed and applied to the observation data. § Redundant Observations of Higher Quality § Validate to Redundant Published Control § Independent Solutions: Software, Satellite Constellations, Observable Frequencies Documentation Signed and Sealed Project Report § Geodetic control surveying is protected as the practice of Professional Land Surveying in California (Cal. BPC § Chapter 15, Article 3, 8726(f) § A narrative description of the project § Observation Campaign § Processing Performed § Summary of Results, Including Testing Performed § Coordinate Listing Always Including Metadata Never issue only North,East,Elevation,Description Best Practices - Guidelines GNSS Surveying Standards & Specifications Network Applications Accuracy Classification Horizontal Vertical Geographic Information Systems (GIS) and Asset Inventory 10 cm 10 cm Planning-Level Photogrammetric Ground Control (5-foot contours) 5 cm 10 cm Design-Level Photogrammetric Ground Control (1-foot contours) 2 cm 5 cm Right of Way and Boundary Determination 1 cm 10 cm Project Control for Design and Construction 1 cm 1 cm Regional High-Precision Geodetic Horizontal Networks 1 cm 2 cm Regional High-Precision Geodetic Vertical Networks 1 cm 1 cm Ultra-High-Precision Networks and Deformation Monitoring 0.5 cm 0.5 cm Best Practices Network Design Goals and Objective Focused § Existing Control and Geoid Slope § Ionosphere and Troposphere Models § Velocity Modeling § Error Modeling or Error Distribution Best Practices Network Design Gerald Mader’s Guiding Principals Arguments for: Hub Network Design § “Precision is independent of baseline length” § “Precision depends on observation span” § “Session network designs must include both short and long baseline lengths” § “GNSS measurement errors are independent, they do not propagate through a network” § “Relative positions must be with respect to a single reference mark or reference network” OPUS Projects Best Practices Network Design Loop vs. Hub Networks Distributes (smears) observation and/or constraint errors across network. Artificially imposes correlations between stations. Preserves observation precision. Short and long lines improve tropospheric modeling. Bench mark errors lost in single vector. Best Practices Network Design Trivial vs. Non-Trivial Networks Best Practices Network Design Stable Control Survey Monuments ** Usability and Permanence ** § 3D Deep Rod Monuments § Disk in Rock or Concrete Structure § 30” Minimum Manufactured Monument § 2” Minimum Iron Pipe and Disk Best Practices Network Design Stable Control Survey Monuments Best Practices Data Collection Horizontal Horizontal Horizontal Vertical Vertical Vertical .5 cm-2 cm 2 cm-5 cm 5 cm-10 cm .5 cm-2 cm 2 cm-5 cm 5 cm-10 cm Two times: 100% 100% 80% 100% 100% 80% Three or more times: 10% 10% 0% 50% 25% 0% 60 min. 45 min. 20 min. 120 min. 60 min. 45 min. Minimum number of satellites observed during 75% of occupation: 7 6 5 8 7 5 Maximum PDOP during 75% of occupation: 3 4 5 3 4 5 3 mm 5 mm 7 mm 5 mm 5 mm 7 mm Y Y N Y N N 5 mm 5mm 5 mm 3 mm 5 mm 5 mm Number of independent antenna height measurements per occupation: 2 2 2 2 2 2 Digital Photograph (location and close up) required for each mark occupation: Y Y Y Y Y Y Fixed Height Tripod Recommended: N N N Y Y Y Table 3 Spatial Accuracy Classification Repeat Station Observations percent of number of stations Sidereal time displacement between occupations (start time to next start): Satellite Constellation Mask Antenna Setup Maximum centering error (measured and phase center): Independent plumb point check required: Maximum height error (measured and phase center): Caltrans Royal Institute of Chartered Surveyors Best Practices Data Processing Traditional Differential GNSS Surveying § § § § § § Initial Position Accuracy GNSS Orbits and Clocks Atmosphere Error Reduction Baseline Processing Least Squares Processing Adjustment Analysis Height Determination Height Systems Ellipsoid Heights The direct expression of geodetic positions in terms of the chosen geodetic datum. California Geodetic Coordinates (CA Business and Professions Code). NAVD88 Orthometric Heights The realization on the ground of a national network of precise leveling and sophisticated (for the era) processing and analysis. Neither geocentric nor consistent in terms of geodetic science. Geopotential Heights Future official system of elevations for North America, based exclusively upon a gravimetric geoid model and adopted zero datum equipotential surface. Local Elevation Systems Include NGVD29, tidal datum (e.g. Mean Sea Level, Mean Lower Low Water, etc.), NGVD29, and some local-agency-maintained bench mark networks. Height Determination NAVD88 or Local Heights Geocentric Global Datum Earth-Centered, Geopotential Datum ITRFxx → Vel oc i t y Model → Pr oj econ Zero Elevation = 62,636,856.00 m2/s2 Geocentric Global Datum Orthometric height is the distance from the geoid to a point along a line normal to the equipotential of the gravity field. Therefore the value is correctly computed along a curved plumb line. To do so requires knowledge of the potential gravity at every point along the plumb line. Geocentric Global Datum Orthometric Height Conundrum The lines Wi are equipotential surfaces with W0 being the geoid or datum surface. The orthometric height at Points P1 and P2 are the distances along the plumb line between W0 the datum and W8 the equipotential surface of the lake, and are properly computed by the formula: H1 = (W8 – W0) / g’1 H2 = (W8 – W0) / g’2 Where g’i = the mean gravity along the respective plumb line Since equipotential surfaces converge to the north in the northern hemisphere, due to the decrease in centrifugal force, H1 > H2. Disruptive Innovation PPP Precise Point Positioning Questions & Answers Statement of Qualifications A Winning Approach